Solve.Find the sum of 25 and 207.
A. 182
B. 464
C. 5175
D. 232
Answer: D
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Find the limit of the sequence or determine that the limit does not exist.an = 
A. 0
B. 1
C. 
D. does not exist
Based on the graph, find the range of y = f(x).
A. (-10, 10) B. (-?, ?) C. (-?, 0) or {0} or (0, ?) D. (-?, 0) or (0, ?)
Simplify.7(2z + 5) - 3
A. 14z + 14 B. 14z + 32 C. 14z + 2 D. 9z + 9
Solve the problem.If an object is moving at a constant speed s (in miles per hour), then s = dt-1, where d is the distance traveled (in miles) and t is the time (in hours).a. Simplify the right-hand side of the equation.b. Substitute 153 for d and 3 for t in the equation you found in part (a), and solve for s. What does your result mean in this situation?
A. a. s = 
b. 51; an object that travels 3 miles in 153 hours at a constant speed is traveling at a speed of 51 miles per hour.
B. a. s = dt
b. 459; an object that travels 153 miles in 3 hours at a constant speed is traveling at a speed of 459 miles per hour.
C. a. s = dt
b. 459; an object that travels 3 miles in 153 hours at a constant speed is traveling at a speed of 459 miles per hour.
D. a. s = 
b. 51; an object that travels 153 miles in 3 hours at a constant speed is traveling at a speed of 51 miles per hour.